What is he best known for?
The fields of study he is best known for:
- Quantum mechanics
- Mathematical analysis
- Finite element method
The scientist’s investigation covers issues in Boundary element method, Mathematical analysis, Finite element method, Singular boundary method and Boundary.
He interconnects Moving least squares, Quadratic equation, Geometry, Nonlinear system and Numerical analysis in the investigation of issues within Boundary element method.
His Mathematical analysis study frequently involves adjacent topics like Linear elasticity.
His studies in Finite element method integrate themes in fields like Mechanical engineering, Computer simulation, Classical mechanics and Microelectromechanical systems.
Subrata Mukherjee frequently studies issues relating to Boundary knot method and Singular boundary method.
As part of one scientific family, Subrata Mukherjee deals mainly with the area of Boundary, narrowing it down to issues related to the Regularized meshless method, and often Potential theory and Variational principle.
His most cited work include:
- THE BOUNDARY NODE METHOD FOR POTENTIAL PROBLEMS (341 citations)
- Developments in boundary element methods (250 citations)
- Boundary element methods in creep and fracture (210 citations)
What are the main themes of his work throughout his whole career to date?
Subrata Mukherjee focuses on Boundary element method, Mathematical analysis, Finite element method, Boundary knot method and Linear elasticity.
His Boundary element method study combines topics from a wide range of disciplines, such as Geometry, Classical mechanics, Sensitivity, Applied mathematics and Numerical analysis.
His Mathematical analysis research integrates issues from Singular boundary method and Boundary.
His studies deal with areas such as Mechanical engineering, Composite material and Microelectromechanical systems as well as Finite element method.
His Linear elasticity research includes themes of Elasticity, Boundary contour and Boundary integral equations.
His Boundary value problem course of study focuses on Mechanics and Structural engineering, State variable and Deformation.
He most often published in these fields:
- Boundary element method (51.12%)
- Mathematical analysis (41.70%)
- Finite element method (21.97%)
What were the highlights of his more recent work (between 2004-2014)?
- Boundary element method (51.12%)
- Mathematical analysis (41.70%)
- Classical mechanics (15.25%)
In recent papers he was focusing on the following fields of study:
Subrata Mukherjee mostly deals with Boundary element method, Mathematical analysis, Classical mechanics, Finite element method and Carbon nanotube.
His Boundary element method research incorporates elements of Beam, Singularity, Electrostatics, Boundary and Electrical conductor.
The Boundary study combines topics in areas such as Boundary knot method, Fast multipole method, Singular boundary method, Directional derivative and Polynomial basis.
Subrata Mukherjee combines subjects such as Linear elasticity and Square with his study of Mathematical analysis.
The concepts of his Classical mechanics study are interwoven with issues in Torsion, Isotropy, Viscoelasticity and Finite strain theory.
His work deals with themes such as Coupling, Electric field, Finite thickness, Mechanics and Bending, which intersect with Finite element method.
Between 2004 and 2014, his most popular works were:
- Recent Advances and Emerging Applications of the Boundary Element Method (101 citations)
- Transport processes and large deformation during baking of bread (84 citations)
- Shape Sensitivity Analysis (75 citations)
In his most recent research, the most cited papers focused on:
- Quantum mechanics
- Mathematical analysis
- Partial differential equation
His scientific interests lie mostly in Boundary element method, Classical mechanics, Carbon nanotube, Mathematical analysis and Finite element method.
He integrates Boundary element method and Field in his research.
Subrata Mukherjee has researched Classical mechanics in several fields, including Variational method, Finite strain theory, Atom, Torsion and Graphene.
His Carbon nanotube research focuses on Elasticity and how it connects with Axial symmetry, Lateral surface, Nanotube and Deformation.
His Mathematical analysis research includes elements of Cartesian coordinate system, Energy minimization and Compressibility.
His biological study spans a wide range of topics, including Surface, Electric field and Microelectromechanical systems.
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